学术报告

Recent results on nonuniqueness of admissible solutions to the Riemann problem for multi-D isentropic Euler equations - Professor Ondrej Kreml(Institute of Mathematics, Czech Academy of Sciences)

题目:Recent results on nonuniqueness of admissible solutions to the Riemann problem for multi-D isentropic Euler equations

报告人:Professor Ondrej Kreml(Institute of Mathematics, Czech Academy of Sciences)

摘要:

In this talk we survey recent results concerning uniqueness and nonuniqueness of admissible weak solutions to the Riemann problem for the multi-dimensional isentropic Euler equations. While the solutions consisting only of rarefaction waves are unique due to the result of Chen and Chen, the convex integration method developed by De Lellis and Szekelyhidi for the incompressible Euler system allowed for proofs of nonuniqueness of admissible solutions whenever the standard 1D solution contains a shock.

时间:4月2日(周一)下午 5:00--6:00

地点:首师大新教二楼527教室

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